High temperature thermal creep of materials under non-stationary stress and/or temperature loading conditions

M. Boček, M. Hoffmann
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引用次数: 1

Abstract

The object of this paper is to describe the thermal creep behavior and the lifetime prediction of materials subjected to non-stationary tensile loading conditions. The calculations are based on HART's tensile test equation and on a phenomenological cavitation damage model. From this model the life fraction rule (LFR) is derived. Analytical expressions for the lifetimes are derived, which contain only stationary stress rupture data. The creep behavior of non-cavitating and ideally plastic materials is derived from the solution of the tensile test equation for the particular loading conditions considered. Cavitation damage is known to influence the creep behavior by reducing the load bearing capability. The corresponding constitutive equation containing the loading conditions as well as the damage function is derived.

The following loading conditions were considered: (i) creep at constant load F and temperature T; (ii) creep at linearly increasing load and T = const.; (iii) creep at constant load amplitude cycling and T = const.; (iv) creep at constant load and linearly increasing T; (v) creep at constant load and temperature cycling and (vi) creep at superimposed load and temperature cycling.

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材料在非稳态应力和/或温度加载条件下的高温热蠕变
本文的目的是描述材料在非稳态拉伸载荷条件下的热蠕变行为和寿命预测。计算是基于HART的拉伸试验方程和现象空化损伤模型。从该模型推导出了寿命分数规则。导出了仅包含稳态应力破裂数据的寿命解析表达式。非空化和理想塑性材料的蠕变行为是由特定加载条件下拉伸试验方程的解推导出来的。众所周知,空化损伤通过降低承载能力来影响蠕变行为。推导了包含荷载条件和损伤函数的相应本构方程。考虑以下加载条件:(i)恒定载荷F和温度T下的蠕变;(ii)荷载线性增加且T = const时的蠕变;(iii)恒载幅值循环时蠕变,且T = const;(iv)恒载下蠕变,T线性增加;(v)恒定载荷和温度循环下的蠕变和(vi)叠加载荷和温度循环下的蠕变。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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Preface Announcement Cryopumping for fusion reactors 2.1. Development of low activation Al alloys for the R-project 6. Research and development on the tritium handling technology in the R-project
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